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The standard deviation quantifies how spread out or dispersed data points are in a dataset. A larger standard deviation indicates more dispersion, while a smaller standard deviation indicates that data points are closer to the mean.
31% of 3300 +659 = ?
20.02% of (95.96 × 104.01 – 56.02 × 64.04) – ? = 12.02 × 39.96 + 103.03
Mohan allocates 40% of his monthly income for rent. After paying for rent, he uses 30% of the remaining amount for groceries. Additionally, he spends an...
? = {29.7% of (97.72 × 40.04)} ÷ 3.92
99% of 4444 + 101% of 6666 =
30.05% of 360.05 – 25.15% of 99.99 × 3.02 = ?
`(sqrt(960.87)xx9.932+sqrt(629.998)xx26.385)/(sqrt(1028.902)xx4.977)=?`
72.8% of (215.69 + 189.38) - 5.97² + (3.01 of 7.8) = ? of (64.02 - 38.95)
(3375)1/3 x 12.11 x 6.97divide; 14.32 = ? + 15.022
